which is the end of our solar system
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Beyond the fringes of the Kuiper belt is the Oort Cloud. Unlike the orbits of the planets and the Kuiper Belt, which arepretty flat like a disk, It's a giant spherical shell surrounding the sun, planets, and Kuiper Belt Objects. Like a big bubble with thick walls around our solar system.
Nishanth91:
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To state the obvious, 'nature is natural'. So shouldn't we explain nature in a natural way? Aren't the best answers the ones that are naturally simple?
To define where our solar system's boundaries end, let's use nature's own principle of proportions - a comparative relationship between components of different sizes and/or amounts that are properly balanced and symmetrical.
Our solar system is a set of moving components ( the orbits of planets, comets, asteroids etc.) that are spaced in a particular order. This order will result in a non-random organized system.
Every system has the central component; the primary component; and the extremities or boundaries. To express those components in human form, they are: the brain; the heart; and the hands and feet.
For our solar system, the components are: the sun; the earth; and the outermost planet (dwarf planet) - Pluto. But, the orbit of Pluto ( where the planetary disk ends) is not where the solar system's boundaries end, we must go out farther - much, much farther. So given: Pi = 3.14159 and A, B, C, D, E, F and G.
Where;
A) sun radius = 6.9645 x 10^8 m.
B) earth radius = 6.378 x 10^6 m.
C) earth Aphelion = 1.521 x 10^11 m.
D) distance to Pluto from sun's center = 6.0 x 10^12 m.
E) temperature at top of sun's photosphere = 4000K.
F) Cosmic Microwave Background Radiation (CMBR) = 2.725K .
G) distance to Kuiper Belt = 1.6608 x 10^13 m.
Then;
* 2 x (A)^2 / B = C
* 4 x (pi)^2 x (C) = D
* (C)^2 / 2 (A) = G
* (A) x (E)^2 / (F)^2 = 1.5006 x 10^15 m or (1,000 AU) x (100,000 AU) square root = 10,000 AU - the perfect 'Mean of two Extreme' distances to the Oort cloud. It's also the distance at which the temperature at the sun's core (1.6 x 10^7 K) diminishes, and is in equilibrium with the CMBR temperature. Hence effectively, the end of the solar system.
To define where our solar system's boundaries end, let's use nature's own principle of proportions - a comparative relationship between components of different sizes and/or amounts that are properly balanced and symmetrical.
Our solar system is a set of moving components ( the orbits of planets, comets, asteroids etc.) that are spaced in a particular order. This order will result in a non-random organized system.
Every system has the central component; the primary component; and the extremities or boundaries. To express those components in human form, they are: the brain; the heart; and the hands and feet.
For our solar system, the components are: the sun; the earth; and the outermost planet (dwarf planet) - Pluto. But, the orbit of Pluto ( where the planetary disk ends) is not where the solar system's boundaries end, we must go out farther - much, much farther. So given: Pi = 3.14159 and A, B, C, D, E, F and G.
Where;
A) sun radius = 6.9645 x 10^8 m.
B) earth radius = 6.378 x 10^6 m.
C) earth Aphelion = 1.521 x 10^11 m.
D) distance to Pluto from sun's center = 6.0 x 10^12 m.
E) temperature at top of sun's photosphere = 4000K.
F) Cosmic Microwave Background Radiation (CMBR) = 2.725K .
G) distance to Kuiper Belt = 1.6608 x 10^13 m.
Then;
* 2 x (A)^2 / B = C
* 4 x (pi)^2 x (C) = D
* (C)^2 / 2 (A) = G
* (A) x (E)^2 / (F)^2 = 1.5006 x 10^15 m or (1,000 AU) x (100,000 AU) square root = 10,000 AU - the perfect 'Mean of two Extreme' distances to the Oort cloud. It's also the distance at which the temperature at the sun's core (1.6 x 10^7 K) diminishes, and is in equilibrium with the CMBR temperature. Hence effectively, the end of the solar system.
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